Center of Mass. a) Prove that: • the CM of a system of two masses m1 and m2 lies on the line connecting the two masses and the CM is positioned between the two masses on that line • the resulting two segments from the CM to the masses are in a ratio equal to the inverse ratio of the masses • the CM is very close to the location of m1 if m1>>m2.
Center of Mass. a) Prove that: • the CM of a system of two masses m1 and m2 lies on the line connecting the two masses and the CM is positioned between the two masses on that line • the resulting two segments from the CM to the masses are in a ratio equal to the inverse ratio of the masses • the CM is very close to the location of m1 if m1>>m2.
University Physics Volume 1
18th Edition
ISBN:9781938168277
Author:William Moebs, Samuel J. Ling, Jeff Sanny
Publisher:William Moebs, Samuel J. Ling, Jeff Sanny
Chapter9: Linear Momentum And Collisions
Section: Chapter Questions
Problem 67P: Two particles of masses m1 and m2 move uniformly in different circles of radii R1 and R1 about the...
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Center of Mass.
a) Prove that:
• the CM of a system of two masses m1 and m2 lies on the line connecting the two masses and the CM is positioned between the two masses on that line
• the resulting two segments from the CM to the masses are in a ratio equal to the inverse ratio of the masses
• the CM is very close to the location of m1 if m1>>m2.
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